Publisher: De Gruyter
Publication date: 20 July 2026
Format: Hardcover
Pages: 244 pages
ISBN‑13: 978‑3111348322
Series: De Gruyter Series in Applied and Numerical Mathematics
Dimensions: 17 × 5.08 × 24 cm (or 170 × 240 mm)
Illustrations: 84 black‑and‑white, 5 color; includes 4 tables
This textbook introduces the theory and applications of nonlinear dynamical
systems, balancing discrete‑time and continuous models. It begins with
fundamental modeling principles and gradually develops mathematical tools
for analyzing qualitative behavior such as:
Fixed points
Stability
Oscillations
Long‑term dynamics
The book explores one‑dimensional systems before expanding to multivariable models, where more complex behaviors appear. It places special emphasis on:
Bifurcations
Transitions between dynamical regimes
Parameter‑dependent behaviors
Later chapters introduce geometric structures behind chaotic dynamics, including:
Fractals
Strange attractors
The writing focuses on clear exposition, intuitive reasoning, and real‑world applications in physical, biological, and social systems.
The exact chapter list is not publicly available in the search results. However, based on the detailed descriptions from De Gruyter and Browns Books, the book likely includes chapters covering:
Core principles of dynamical systems modeling
Discrete‑time systems
Continuous‑time systems
Fixed points and stability analysis
Oscillatory behavior
Multi‑variable dynamical systems
Bifurcation theory
Parameter‑dependent transitions
Chaotic dynamics
Fractals and strange attractors
This reconstruction is an inference based on the publisher’s description, since no official table of contents was provided in the available sources.
Publisher: De Gruyter
Series: Advances in Analysis and Geometry
Publication Date: 05 October 2026
Format: Hardback
Pages: 358
Dimensions: 170 × 240 mm
ISBN: 9783111359458 (also listed as 311135945X)
Subject Area: Analytic geometry (Dewey 516.33) These details come from the product listing describing the book’s bibliographic and physical information.
This book presents results at the intersection of two major areas of convex geometry:
Functional approach to convex geometry: Reinterprets classical theorems by replacing volume with more general measures.
Geometric tomography: Studies geometric properties of convex bodies using partial data such as section or projection measures.
The authors refer to the synthesis of these perspectives as “tomography of measures.” Key problems discussed include:
The functional analogue of the Busemann–Petty problem
The slicing inequality for measures
These topics are central to asymptotic geometric analysis, especially in understanding dimension‑dependent phenomena in high‑dimensional spaces. The book is intended for researchers in geometry, harmonic analysis, functional analysis, and probability theory.
The search results do not provide a full table of contents for this book. The listing only includes descriptive text, not chapter-level information. Summary of available structure (inferred from description):
Introduction to tomography of measures
Functional approaches in convex geometry
Geometric tomography foundations
Functional Busemann–Petty problem
Slicing inequalities for measures
High-dimensional geometric analysis
Applications in harmonic and functional analysis
(This section is an inference based on the book description because no explicit table of contents was provided in the available sources.) -----------------------------
Publisher: Princeton University Press
Publication date: November 17, 2026
Format: Hardcover / Paperback / EPUB / PDF (all listed with same ISBN)
Pages: 432 pages
Dimensions: approx. 6.13 × 9.25 in (Hardcover) / 6.1 × 0.59 × 9.21 in (Paperback)
Illustrations: 89 black‑and‑white illustrations
ISBN‑13: 978‑0691263380
This revised edition explains how mathematics reveals hidden patterns in nature, using models ranging from simple arithmetic to complex dynamical systems.
Key themes described in the publisher’s overview include:
Mathematical models of population growth, resource consumption, and environmental feedbacks.
The role of shape, size, and scale in biology and physics.
Mathematical explanations of atmospheric phenomena such as rainbows, halos, glories, mirages, and cloud formations.
Modeling of ripples, sound waves, and tidal bores.
Patterns such as Fibonacci sequences, metallic ratios, natural spirals, and self‑organization in living and nonliving systems.
Newly added chapters on climate change dynamics and pandemics.
The book aims to show how mathematical modeling provides a unified language for understanding natural complexity.
)The official table of contents is not publicly listed in the available
search results.
However, based on the detailed publisher descriptions, the book likely contains chapters covering:
Mathematical modeling fundamentals (arithmetic → algebraic → advanced models)
Growth models and environmental systems
Geometry of nature: shape, size, scale
Atmospheric optics (rainbows, halos, glories, mirages)
Wave phenomena (ripples, sound, tidal bores)
Natural patterns: Fibonacci, spirals, metallic ratios
Pattern formation & self‑organization
Climate change modeling
Pandemic dynamics
Pages: 300
ISBN: 978-981-98-2432-8 (hardcover)
ISBN: 978-981-98-2318-5 (softcover)
Step into a world where numbers surprise, shapes intrigue, and logic delights. Mathematical Tricks, Puzzles and Oddities for the Young and Old invites readers of all ages to explore the fascinating quirks and hidden wonders of elementary mathematics. From unexpected number patterns and clever arithmetic tricks to curious geometric relationships and mind-bending logic puzzles, this book offers a rich variety of brain-stimulating challenges. Whether you're a student, teacher, or curious thinker, you'll find plenty to entertain, inspire, and sharpen your mind.
Each chapter presents a unique collection of mathematical oddities—from numerical stunts and arithmetic puzzles to geometric challenges and logical conundrums—designed to provoke that satisfying "aha!" moment. Some of these oddities can be fully explained, while others have puzzled minds for centuries. Either way, they're guaranteed to stretch your thinking and boost your confidence in tackling problems creatively.
Packed with activities that blend fun with learning, this book transforms math into a source of joy and discovery. It's not just about solving problems—it's about experiencing the unexpected, sharing delightful surprises with others, and keeping your brain active and engaged. As the saying goes, "He who rests, rusts"—so pick up this book and give your mind the workout it deserves!
Numerical Oddities
Arithmetic Puzzles
Geometric Challenges
Logical Puzzles
Mathematics Tricks
Intended for a general audience, this book appeals to anyone curious about mathematics—from students and educators to lifelong learners—who want to experience math as an engaging, entertaining, and thought-provoking subject. It is designed to motivate readers by showcasing the surprising tricks and fascinating oddities that reveal the beauty and power of mathematics in an accessible way.